The standard units of measurement for electrical current, voltage, and
resistance:
Ohms Law: the amount of electric current through a
metal conductor in a circuit is directly proportional to the voltage impressed
across it, for any given temperature. . Ohm expressed his discovery in the form
of a simple equation, describing how voltage, current, and resistance
interrelate:
E=IR
Ohm's Law is a very simple and useful method for analyzing electric circuits. It is used so often in the study of electricity and electronics that it needs to be committed to memory by the serious student.there's a trick to remembering how to solve for any one quantity, given the other two. First, arrange the letters E, I, and R in a triangle like this:

If you know E and I, and wish to determine R, just eliminate R from the picture and see what's left:

If you know E and R, and wish to determine I, eliminate I and see what's left:

Lastly, if you know I and R, and wish to determine E, eliminate E and see what's left:

E=IR
Ohm's Law is a very simple and useful method for analyzing electric circuits. It is used so often in the study of electricity and electronics that it needs to be committed to memory by the serious student.there's a trick to remembering how to solve for any one quantity, given the other two. First, arrange the letters E, I, and R in a triangle like this:
If you know E and I, and wish to determine R, just eliminate R from the picture and see what's left:
If you know E and R, and wish to determine I, eliminate I and see what's left:
Lastly, if you know I and R, and wish to determine E, eliminate E and see what's left:
Analysis of ohm’s law: Ohm's Law also makes intuitive sense if you apply it to the
water-and-pipe analogy. If we have a water pump that exerts pressure (voltage)
to push water around a "circuit" (current) through a restriction
(resistance), we can model how the three variables interrelate.
If the
resistance to water flow stays the same and the pump pressure increases, the
flow rate must also increase.
If the pressure stays the same and
the resistance increases (making it more difficult for the water to flow), then
the flow rate must decrease:
If the flow rate were to stay the
same while the resistance to flow decreased, the required pressure from the
pump would necessarily decrease:
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